While studying Vedic Mathematics, I came across some of the important concepts which forms base for most of those techniques.

So before actually going through Vedic Mathematics techniques we need understand the basics used. I have collected all these concepts and named them as **Basic Requisites for understanding and learning Vedic Mathematics**.

Basics of Vedic Mathematics:

- Place Value System
- Vinculum Numbers (English Meaning: Complement of a Number).
- Work with Quotients & Remainders.

jyoti pawwar says

Dear sir,

Can u mail details of division , i cant understand anything

so can u send me step by step details of division.

I have addition, subtraction, multiplication , all these are clear;

but division section is not clear

So please i request u, send me step by step details ?

Thank you,

Mrs. Jyoti Pawar.

Rahul Bhangale says

Hello Jyoti,

Please check

NikhilamandParavartyaSutra in same sequence, also check out the videos on respective pages.If still any doubts, post in the Topic’s Page and I will help you…

Mamta says

Hi,

While converting vinculum no. to normal no. following R=>L approach what if the digit after bar digit is a ‘0’

eg: 1 0 (-6) 6 4 (-6) 0 (-2) 4 ; plz provide solution for this problem.

Rahul Bhangale says

Hello Mamta,

You can follow same instructions, only it would be more than 1 step to get the answer

After taking 10’s complement, next non-bar digit needs to be subtracted by 1, hence it will become (-1) and the process to be continued.

In case of your example

# 1 0 (-6) 6 4 (-6) 0 (-2) 4

= 1 0 (-6) 6 4 (-6) (-1) 8 4

= 1 0 (-6) 6 3 3 9 8 4

= 1 (-1) 4 6 3 3 9 8 4

= 0 9 4 6 3 3 9 8 4

Final Answer: 94633984

Let me know if this clears you.

Lancelot says

I’m 17. I’m a university student, studying Computer science.I heard, of vedi mathematics today when I asked a 9th grade Indian friend of mine, to calculate the remainder of a polynomial equation. He calculated it in seconds, mentally. It took me a couple of minutes, to mentally verify that it’s correct. I want to be able to turn my brain into a scientific calculator, is that possible with Vedi Mathematics?

If so, direct me to where I can learn it in detail.

Rahul Bhangale says

Yes Lancelot, Vedic Mathematics definitely helps for solving problems in faster ways but it requires lot of practice and understanding.

You can refer original book of Vedic Mathematics by Tirthji Maharaj or you go through the topics on mathlearners.com in the same sequence as mentioned. Let me know if you come across any doubts.

Lancelot says

I’m 17. I’m a university student, studying Computer science.I heard, of vedi mathematics today when I asked a 9th grade Indian friend of mine, to calculate the remainder of a polynomial equation. He calculated it in seconds, mentally. It took me a couple of minutes, to mentally verify that it’s correct. I want to be able to turn my brain into a scientific calculator, is that possible with Vedi Mathematics?

If so, direct me to where I can learn it in detail.

sasiraj says

Can any body give the name of sutra on which playing with quotients and remainders are performed

Rahul Bhangale says

Hello Sasiraj,

No sutra is named for Playing with Quotients with Remainders neither it was originally named as it. I categorized it as ‘Playing with Quotients with Remainders’ as the concept is widely used in Vedic Math.

Sawan says

I am still doubtfull about the video of “playing with Remainders and Quotients” …

in example of D=13,Q=14 and R=11, final ans was 12|37 whereas if we count on the method that u applied in 18/4 example the ans of that example(in D=13,Q=14 and R=11 ) would be

((14 x 2)+11)=39….so final ans is 12|39 accordingly…so will you pls clarify on this matter? …..Thanks

Rahul Bhangale says

Nopes Sawan, I have applied the formula

Dividend = Quotient x Divisor + Remainder

In case of D=13,Q=14 and R=11:

When I say 1 quotient goes to Remainder side then

RHS (Remainder) = 1 x 13 + 11 = 24

So now D = 13, Q = 13 and R = 24

Again when 1 quotient goes to Remainder side then

RHS (Remainder) = 1 x 13 + 24 = 37

SO Now Q = 12 and R = 37.

Hope this clears now.

dhwani says

pls solve this division by paravartya method

7236 / 123

Rahul Bhangale says

Hello Dhwani,

Let me know the step you are stucked in.

Preethi says

in subraction .when doing: 11111-9876 we get : 18765 with bar on 8765 …. as per rule then bar above 8 .so we should subract 1-1 on the next digit …is that correct what i understood.

Rahul Bhangale says

I am not sure what you meant by ‘o we should subract 1-1 on the next digit’ but you can watch this video to understand the concept of converting Vinculum Number to Normal Number. We follow R -> L approach.https://www.youtube.com/watch?v=f88ya7GeoeI.

Let me know if you still have queries.

sasiraj says

sir, please give the name of vedic suta on which playing with quotients and remainders was performed

abhinav says

yes preethi what u have understood is absolutely correct…

Rajeev says

Check the following lines from “Quotient and Remainders”, Probably you mistyped in the following lines.

If we obtained Remainder(R) which is >= Divisor(D), we divide R(not D) by D(not R) and corresponding obtained quotient is added with obtained Q and new remainder becomes R.

Rahul Bhangale says

Thanks Rajeev !!! I corrected it … I really appreciate it for bringing to my notice.